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-4=3/5(Y+2)
We move all terms to the left:
-4-(3/5(Y+2))=0
Domain of the equation: 5(Y+2))!=0We multiply all the terms by the denominator
Y∈R
-(3-4*5(Y+2))=0
We calculate terms in parentheses: -(3-4*5(Y+2)), so:
3-4*5(Y+2)
determiningTheFunctionDomain -4*5(Y+2)+3
Wy multiply elements
-20Y(Y+3
Back to the equation:
-(-20Y(Y+3)
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| -24-3x=3(-2x-3) | | 6(x+2)=4(x+4) | | 3x+4=-2+49 | | (4^2)∙x+47=241 | | 4^2)∙x+47=241 | | 2/3(x+9)=20+1/3x+8 | | 7(x=3)=2(x+7) | | x^2-6x+0.5x+42=180 | | 4^2∙x+47=241 | | 5x=6=46 | | 3(x-4)/12+5=-5 | | 4.02+2n=9.82 | | 8b-8=3(4+b) | | -7(4+r)=-26-5r | | 3y-20+(4-7)-7=180 | | 4x^2-3x-400=0 | | X/7x-4=5x-8 | | 2k+8=4(k+1) | | t4−–11=14.6 | | t4− –11=14.6 | | 36=16-4p | | 7x²-22x+16=0 | | 2p+3.6=9.6 | | 2x+7+8x=12 | | -3=6t+3 | | 3x-(-12)=-6 | | -14+3n=-7+8n-2 | | 4w+6=7w | | 18.20=6x+3.2 | | 23-7/9x=-7/9x+23 | | 3-8p=67 | | 9d-9+2(180-(9d-9)=180 |